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Cost and Technical Efficiency of German Hospitals Does Ownership Matter? Annika Herr Ruhr Graduate School in Economics and Universit at Erlangen-N urnberg This is a presentation of an article published in Health Economics 17(9):


  1. Cost and Technical Efficiency of German Hospitals Does Ownership Matter? Annika Herr Ruhr Graduate School in Economics and Universit¨ at Erlangen-N¨ urnberg This is a presentation of an article published in Health Economics 17(9): 1057-1071, 2008. Infraday 2008 Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 1 / 29

  2. The German Health Care System in 2003 The System System of cost reimbursement (Introduction of capitation fees (DRG system) in 2004) Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 2 / 29

  3. The German Health Care System in 2003 The System System of cost reimbursement (Introduction of capitation fees (DRG system) in 2004) 50% increase in per capita costs since 1993 Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 2 / 29

  4. The German Health Care System in 2003 The System System of cost reimbursement (Introduction of capitation fees (DRG system) in 2004) 50% increase in per capita costs since 1993 e 235 billion spent on health care in 2003 (11.1% of German GDP) Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 2 / 29

  5. The German Health Care System in 2003 The System System of cost reimbursement (Introduction of capitation fees (DRG system) in 2004) 50% increase in per capita costs since 1993 e 235 billion spent on health care in 2003 (11.1% of German GDP) 30% spent on hospitals Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 2 / 29

  6. Unweighted average length of stay by ownership type and year own calculations, final sample Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 3 / 29

  7. Outline Literature overview 1 Methodology 2 The dataset 3 Results 4 5 Conclusion Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 4 / 29

  8. Outline Literature overview 1 Methodology 2 The dataset 3 Results 4 5 Conclusion Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 5 / 29

  9. Literature overview: Hospital efficiency studies Author Country Method Least efficient type Helmig & Lapsley (2001) Germany DEA Private Werblow & Robra (2006) Germany DEA Public Staat (2006) Germany DEA no significant diff. Schrey¨ ogg & Tiemann (2008) Germany DEA Private Hollingworth (2003) mainly US DEA mainly Private (for-profit) Zuckerman & Hadley (1994) USA Half-normal Private (for-profit) Folland & Hofler (2001) USA Half-normal Private (for-profit) Farsi & Filippini (2006, 2008) SW 2 step, trunc. no significant diff. Rosko (1999) USA 2 step Private (for-profit) Rosko (2001, 2004) USA Truncated Private (for-profit) Brown (2003) USA Truncated Private (for-profit) The base group varies between only non-profit, only public and non-profit and public hospitals. Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 6 / 29

  10. Outline Literature overview 1 Methodology 2 The dataset 3 Results 4 5 Conclusion Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 7 / 29

  11. Graphical depiction of DEA and SFA Data Envelopment Analysis Stochastic Frontier Analysis x 2 x 2 A A A ′ C C B B D B ′ C ′ D D ′ x 1 x 1 2 inputs, x 1 , x 2 , to produce 1 unit of output y A, B, C, D : observed input combinations A ′ , B ′ , C ′ , D ′ : frontier input combinations (inefficiency u i = 0 ) inefficiency: distance between o and x or between A ′ and A , etc. noise: distance between o and frontier Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 8 / 29

  12. Estimation strategy Assume Cobb Douglas (and translog) production function Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  13. Estimation strategy Assume Cobb Douglas (and translog) production function Weight cases of each diagnosis with respect to its average length of stay Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  14. Estimation strategy Assume Cobb Douglas (and translog) production function Weight cases of each diagnosis with respect to its average length of stay Assume random noise to be normally distributed Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  15. Estimation strategy Assume Cobb Douglas (and translog) production function Weight cases of each diagnosis with respect to its average length of stay Assume random noise to be normally distributed Assume inefficiency to be truncated-normally distributed and to depend on exogenous variables such as ownership type, region, and patients’ characteristics (half-normal distribution can be rejected) Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  16. Estimation strategy Assume Cobb Douglas (and translog) production function Weight cases of each diagnosis with respect to its average length of stay Assume random noise to be normally distributed Assume inefficiency to be truncated-normally distributed and to depend on exogenous variables such as ownership type, region, and patients’ characteristics (half-normal distribution can be rejected) Estimate both technical (output: number of weighted cases) and cost efficiency (output: total adjusted costs) Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  17. Estimation strategy Assume Cobb Douglas (and translog) production function Weight cases of each diagnosis with respect to its average length of stay Assume random noise to be normally distributed Assume inefficiency to be truncated-normally distributed and to depend on exogenous variables such as ownership type, region, and patients’ characteristics (half-normal distribution can be rejected) Estimate both technical (output: number of weighted cases) and cost efficiency (output: total adjusted costs) Estimate models for each year separately as well as for all three years (Battese & Coelli, 1997) Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  18. Estimation strategy Assume Cobb Douglas (and translog) production function Weight cases of each diagnosis with respect to its average length of stay Assume random noise to be normally distributed Assume inefficiency to be truncated-normally distributed and to depend on exogenous variables such as ownership type, region, and patients’ characteristics (half-normal distribution can be rejected) Estimate both technical (output: number of weighted cases) and cost efficiency (output: total adjusted costs) Estimate models for each year separately as well as for all three years (Battese & Coelli, 1997) Predict expected efficiency conditional on the estimated composite error (inconsistent with cross sectional data) Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 9 / 29

  19. SFA Cobb-Douglas production function assumed Log-linear production model � ln y i = β 0 + β n ln x ni + v i − u i , � �� � n ǫ i where y i is a single output, x i = [ x 1 i , . . . , x Ni ] ′ is the vector of inputs, v i is random noise and β = [ β 1 , . . . , β N ] ′ is the vector of parameters to estimate. u i ≥ 0 is the output decreasing ineffi- ciency. Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 10 / 29

  20. SFA Cobb-Douglas production function assumed Log-linear production model � ln y i = β 0 + β n ln x ni + v i − u i , � �� � n ǫ i where y i is a single output, x i = [ x 1 i , . . . , x Ni ] ′ is the vector of inputs, v i is random noise and β = [ β 1 , . . . , β N ] ′ is the vector of parameters to estimate. u i ≥ 0 is the output decreasing ineffi- ciency. Distributional assumptions N [0 , σ 2 v i v ] , ∼ N + [ z ′ i δ, σ 2 u i u ] , ∼ u i and v i are independent of each other and of the regressors . Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 10 / 29

  21. SFA Cobb-Douglas production function assumed Log-linear production model � ln y i = β 0 + β n ln x ni + v i − u i , � �� � n ǫ i where y i is a single output, x i = [ x 1 i , . . . , x Ni ] ′ is the vector of inputs, v i is random noise and β = [ β 1 , . . . , β N ] ′ is the vector of parameters to estimate. u i ≥ 0 is the output decreasing ineffi- ciency. Distributional assumptions N [0 , σ 2 v i v ] , ∼ N + [ z ′ i δ, σ 2 u i u ] , ∼ u i and v i are independent of each other and of the regressors . firm-specific (time variant) variables z i = [ z 1 i , . . . , z Ki ] ′ account for het- erogeneity of the hospitals Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 10 / 29

  22. Technical and Cost Frontier Technical frontier: dependent variable Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 11 / 29

  23. Technical and Cost Frontier Technical frontier: dependent variable weighted number of cases Annika Herr (Uni Erlangen-N¨ urnberg) Efficiency of German hospitals Infraday 2008 11 / 29

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